There is motion but it is non- uniform motion. It cannot be seen by us because it's motin is very slow
The formula for calculating the work done by a constant force is: Work Force x Distance x cos(), where is the angle between the force and the direction of motion.
When distance is kept constant but the force changes, the work done will depend on the magnitude and direction of the force applied. If the force increases, more work is done, and if the force decreases, less work is done. The relationship between force and work done is directly proportional when distance is constant.
When a force moves objects over a rough horizontal surface at a constant velocity, the work done against friction must be equal to the work done by the applied force to maintain the constant velocity. This is because the force of friction opposes the motion of the object, so the work done by the applied force must overcome the work done by friction to keep the object moving at a constant speed.
Some examples of the applications of work done by a constant force in daily life include pushing a shopping cart, lifting objects, and opening a door. In each of these scenarios, a constant force is applied over a distance, resulting in work being done to move an object.
Work is done when a force is used to displace an object in the direction of the force. This creates a transfer of energy to the object, resulting in work being done on the object. The formula for work is W = F * d * cos(theta), where F is the force applied, d is the displacement, and theta is the angle between the force and the displacement.
The formula for calculating the work done by a constant force is: Work Force x Distance x cos(), where is the angle between the force and the direction of motion.
When distance is kept constant but the force changes, the work done will depend on the magnitude and direction of the force applied. If the force increases, more work is done, and if the force decreases, less work is done. The relationship between force and work done is directly proportional when distance is constant.
When a force moves objects over a rough horizontal surface at a constant velocity, the work done against friction must be equal to the work done by the applied force to maintain the constant velocity. This is because the force of friction opposes the motion of the object, so the work done by the applied force must overcome the work done by friction to keep the object moving at a constant speed.
Some examples of the applications of work done by a constant force in daily life include pushing a shopping cart, lifting objects, and opening a door. In each of these scenarios, a constant force is applied over a distance, resulting in work being done to move an object.
Work is done when a force is used to displace an object in the direction of the force. This creates a transfer of energy to the object, resulting in work being done on the object. The formula for work is W = F * d * cos(theta), where F is the force applied, d is the displacement, and theta is the angle between the force and the displacement.
The work done by a spring force is calculated using the equation: W 1/2 k x2, where W is the work done, k is the spring constant, and x is the displacement from the equilibrium position.
If the rock is moving in a straight path in space with a constant speed, there is no force acting on the rock since there is no change in velocity. Therefore, no work is being done on the rock because work is defined as force applied over a distance in the direction of the force.
The work done by a constant force on an object affects its motion by changing its speed or direction. If the force is in the same direction as the object's motion, it can increase its speed. If the force is in the opposite direction, it can slow down or stop the object. The work done by the force can also change the object's kinetic energy, which is related to its motion.
When carrying an object at a constant velocity, no work is being done because work is a force applied over a distance in the direction of the force. Since the object is moving at a constant velocity, the force applied to overcome gravity and friction is equal to the force of gravity and friction acting in the opposite direction, resulting in a net force of zero. Therefore, no work is being done on the object.
No, work cannot be done without any force being applied. In physics, work is defined as the product of the force applied to an object and the distance over which the force is applied. Therefore, without force, there is no work being done on an object.
When a particle is moving in a circular motion at a constant speed, the work done by the particle is zero. This is because work is defined as force applied over a distance in the direction of the force, and in circular motion, the force and displacement are perpendicular to each other, resulting in no work being done.
For a constant force, work = force x distance. In other words, just multiply the two. The answer is in joules.